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Improved convergence theorems of the two-step modulus-based matrix splitting and synchronous multisplitting iteration methods for solving linear complementarity problems
Hua Zheng1; Seakweng Vong2
2018
Source PublicationJournal Linear and Multilinear Algebra
ISSN0308-1087
Abstract

In this paper, the convergence conditions of the two-step modulusbased matrix splitting and synchronous multisplitting iteration methods for solving linear complementarity problems of H-matrices are weakened. The convergence domain given by the proposed theorems is larger than the existing ones

KeywordLinear Complementarity Problem Two-step Modulus-based Method Synchronous Multisplitting H-splitting
DOI10.1080/03081087.2018.1470602
Language英語English
WOS IDWOS:000475358000006
Scopus ID2-s2.0-85046722807
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Document TypeJournal article
CollectionFaculty of Science and Technology
DEPARTMENT OF MATHEMATICS
Corresponding AuthorSeakweng Vong
Affiliation1.School of Mathematics and Statistics, Shaoguan University, Shaoguan, P.R. China
2.Department of Mathematics, University of Macau, Macau, P.R. China
Corresponding Author AffilicationUniversity of Macau
Recommended Citation
GB/T 7714
Hua Zheng,Seakweng Vong. Improved convergence theorems of the two-step modulus-based matrix splitting and synchronous multisplitting iteration methods for solving linear complementarity problems[J]. Journal Linear and Multilinear Algebra, 2018.
APA Hua Zheng., & Seakweng Vong (2018). Improved convergence theorems of the two-step modulus-based matrix splitting and synchronous multisplitting iteration methods for solving linear complementarity problems. Journal Linear and Multilinear Algebra.
MLA Hua Zheng,et al."Improved convergence theorems of the two-step modulus-based matrix splitting and synchronous multisplitting iteration methods for solving linear complementarity problems".Journal Linear and Multilinear Algebra (2018).
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